Solution:
a) Statement

Reason - Given.
It has been stated and given in the question.
b) Statement

Reason - Corresponding angles
Corresponding angles are the pairs of angles that are found in the same relative position on different intersections.
c) Statement

Reason - Given.
It has been stated and given in the question.
d) Statement

Reason - Transitive property of congruency
The transitive property of congruence states that two objects that are congruent to a third object are also congruent to each other.
i.e. if a = b and b = c, then a = c
Since,

e) Statement

Reason - Converse of alternate exterior angle
The converse of alternate exterior angle theorem states that, if the alternate exterior angles formed by two lines, which are cut by a transversal, are congruent, then the lines are parallel.
Since,
